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tino4ka555 [31]
4 years ago
8

Write in standard form: Four million, three hundred sixty-five thousand, two hundred five A. 4,365,250 B. 4,365,205 C. 4,365,205

,000 D. 4,000,365,205
Mathematics
2 answers:
hichkok12 [17]4 years ago
6 0
The answer is B.

When trying to solve this you first look at how many numbers should it be. If it starts at 4 million then you know its 7 numbers, so any that are longer than that can be dropped. Compare the remaining options and see what is different then read out the whole question.
Anna11 [10]4 years ago
4 0
The answer would be B. 4,365,205. Hope I helped!
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The graphs of the two equation are attache. The red curve represents the graph of the equation y=5(1/2)^x +4 while the blue curve represents the graph of the equation y=4(1/6)^{(x+2)}.

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Please answer this fast Will mark brainiest
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Answer:

20 <h<30

Step-by-step explanation:

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20 <h<30

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Factors of -36 that add to 13
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To solve this problem follow the steps below.

Step 1:List out all of the factors for -36

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Step 2: Start going through a process of guessing and checking (basically take any two factors and add them together to see if they equal 13)

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Step 3:Check your calculations and make sure you didn't make any errors

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3 0
3 years ago
How do I calculate this? Is there a formula?
alex41 [277]

<u>Answer:</u>

Height of cables = 23.75 meters

<u>Step-by-step explanation:</u>

We are given that the road is suspended from twin towers whose cables are parabolic in shape.

For this situation, imagine a graph where the x-axis represent the road surface and the point (0,0) represents the point that is on the road surface midway between the two towers.

Then draw a parabola having vertex at (0,0) and curving upwards on either side of the vertex at a distance of x = 600 or x = -600, and y at 95.

We know that the equation of a parabola is in the form y=ax^2 and here it passes through the point (600, 95).

y=ax^2

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y=\frac{19 (300)^2}{72000}

y = 23.75 meters

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